In [1]} Section 7, Scholze showed that we could also define projectivoid space in the following way. Let \(_K^n\)  be projective space over \(K\) , which can be viewed as an adic space as in by first being viewed as a rigid space using the rigid analytification functor, and then as an adic space as in [2]}. Let \(\varphi :_K^n\rightarrow _K^n\)  be the morphism given in projective coordinates by \((T_0:\cdots :T_n)\mapsto (T_0^p:\cdots :T_n^p)\) . Then
\(_K^{n,}\sim _{\varphi }_K^n.\) 
